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Mathematics
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Algebra
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Assume A to be an n×n real matrix. Which of the following statements is false? 1) \(I+AA^t\) is invertible 2) every eigenvalue of \(AA^t\) is non-negative real
And would your response differ if it was put this way?! 1) \(I+AA^T\) is invertible 2) every eigenvalue of \(AA^T\) is non negative real
1) is the identity matrix added to a real number matrix with it's transpose ? 2) If the numbers in the matrix are real. Their signs though ... ? This is a wild stab at an answer.
@satellite73 You might be able to do this
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